Titlebook: Mathematics for Nonlinear Phenomena — Analysis and Computation; In Honor of Yoshikaz Yasunori Maekawa,Shuichi Jimbo Conference proceedings

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Takayoshi Ogawa,Yuuki Yamane of the art in the exciting field of conservation laws.IncluThis volume contains the proceedings of the Summer Program on Nonlinear Conservation Laws and Applications held at the IMA on July 13--31, 2009. Hyperbolic conservation laws is a classical subject, which has experienced vigorous growth in r

Flounder

Takeshi Ohtsuka of the art in the exciting field of conservation laws.IncluThis volume contains the proceedings of the Summer Program on Nonlinear Conservation Laws and Applications held at the IMA on July 13--31, 2009. Hyperbolic conservation laws is a classical subject, which has experienced vigorous growth in r

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Seiro Omata of the art in the exciting field of conservation laws.IncluThis volume contains the proceedings of the Summer Program on Nonlinear Conservation Laws and Applications held at the IMA on July 13--31, 2009. Hyperbolic conservation laws is a classical subject, which has experienced vigorous growth in r

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Stagger

Florian Zanger,Hartmut L?wen,Jürgen Saalbolic conservation laws is a classical subject, which has experienced vigorous growth in recent years. The present collection provides a timely survey of the state of the art in this exciting field, and a comprehensive outlook on open problems. Contributions of more theoretical nature cover the foll

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Geometric Interfacial Motion: Coupling Surface Diffusion and Mean Curvature Motion,n many applications a complex coupling of surfaces occurs whose evolution may be described using both these types of motion. A variety of such physical problems are described. While sometimes an anisotropic formulation might seem to be preferable, often an isotropic formulation is helpful to conside

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On Periodic and Almost Periodic Solutions to Incompressible Viscous Fluid Flow Problems on the Wholriodic mild solutions. The approach presented generalizes the method described in [.] to the case of the whole line and to forces which are almost periodic in the sense of H. Bohr. It relies on interpolation methods and on .-smoothing properties of the underlying linearized equation. Applied to inco

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,Weak Solutions to the Navier–Stokes Equations with Data in ,,ed with an initial data belonging to . which is a special subspace of the Lorentz’s space .. The nature of the domain and the initial data in . make the result of existence not comparable with the usual Leray-Hopf theory of weak solutions. However, we are able to prove both that the weak solutions e